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Explores the proof of the Prime Number Theorem and its implications in number theory.
Explores a criterion for computing quotients in algebraic geometry, emphasizing the importance of normality and g-invariant morphisms.
Covers the concept of connected components in linear algebraic groups and their relationship to singular groups.
Explores the concept of diagonalizable groups and their properties in linear algebraic groups.
Explores local-global duality in lattices and joint equidistribution of CM points.
Delves into the geometrical properties of quotients by linearly reductive groups, emphasizing the uniqueness of closed orbits and the concept of a geometric quotient.
Discusses linearly reductive groups and their properties, focusing on completely reducible representations and equivalent modules.
Explores symplectic groups, linear transformations preserving non-degenerate alternating bilinear forms on vector spaces.
Explores the stages of small group development and the importance of conflict management and goal achievement.
